Calculation: rdb08z - 1
log(a, x^n) =
n+log(a,x)
n+log(a,x)
|
log(a, x^n) = n+log(a,x)$$log_{a}(x^{n})$$ = $$n+log_{a}(x)$$
log(a, x^n)-log(a,x) = n$$log_{a}(x^{n})-log_{a}(x)$$ = $$n$$
-log(a,
) = n$$-log_{a}(\frac{x}{x^{n}})$$ = $$n$$
| x |
| / x^n |
log(a,
) = -n$$log_{a}(\frac{x}{x^{n}})$$ = $$-n$$
| x |
| / x^n |
a = saknis(-n,
)$$a$$ = $$\sqrt[-n]{\frac{x}{x^{n}}}$$
| x |
| / x^n |